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双焦点透镜模型与方程:审视临床判断与决策之间的联系

The Bifocal Lens Model and Equation: Examining the Linkage between Clinical Judgments and Decisions.

作者信息

Beckstead Jason W

机构信息

University of South Florida College of Nursing, Tampa, FL (JWB)

出版信息

Med Decis Making. 2017 Jan;37(1):35-45. doi: 10.1177/0272989X16674196. Epub 2016 Oct 20.

Abstract

BACKGROUND

Brunswik's Lens Model and lens model equation (LME) have been applied extensively in medical decision making. Clinicians often face the dual challenge of formulating a judgment of patient risk for some adverse outcome and making a yes or no decision regarding a particular risk-reducing treatment option.

OBJECTIVE

In this article, I examine the correlation between clinical risk judgments and treatment-related decisions, referring to this linkage as "cohesion". A novel form of the LME is developed to decompose cohesion. The approach is "bifocal" in that it focuses on 2 sets of linked responses from the same individual.

METHODS

Data from 2 studies were analyzed to illustrate how individual differences in cohesion could be explained by differences in the parameters of the bifocal lens model equation (BiLME).

RESULTS

Cohesion varied because of differences in cognitive control, similarities in the judgment and decision policies, and a possible reliance on a subjective threshold value applied to the judgments to make decisions. The parameters of the BiLME accounted for individual differences in cohesion; however, their relative influences differed between the two studies.

CONCLUSION

The BiLME links the results from two regression models-one linear and one logistic-based on the same set of cases. In its current form, the equation holds promise for understanding cognitive individual differences that could underlie practice variation. With minor modifications, it becomes possible to apply the equation to traditional, dual-system judgment analysis studies, where continuous judgments are compared with an ecology composed of dichotomous outcomes, or vice versa. In this regard, the BiLME is quite flexible and adds to the set of tools available to judgment analysts.

摘要

背景

布伦斯维克透镜模型和透镜模型方程(LME)已在医学决策中得到广泛应用。临床医生常常面临双重挑战,即对患者出现某种不良后果的风险进行判断,以及就是否采取特定的降低风险治疗方案做出是或否的决策。

目的

在本文中,我研究临床风险判断与治疗相关决策之间的相关性,将这种联系称为“凝聚性”。开发了一种新颖形式的LME来分解凝聚性。该方法是“双焦点”的,因为它关注来自同一个体的两组相关反应。

方法

分析了两项研究的数据,以说明如何通过双焦点透镜模型方程(BiLME)参数的差异来解释凝聚性的个体差异。

结果

凝聚性存在差异是由于认知控制的不同、判断和决策策略的相似性,以及在做出决策时可能依赖应用于判断的主观阈值。BiLME的参数解释了凝聚性的个体差异;然而,它们在两项研究中的相对影响有所不同。

结论

BiLME将基于同一组病例的两个回归模型(一个线性模型和一个逻辑模型)的结果联系起来。就其目前的形式而言,该方程有望用于理解可能构成实践差异基础的认知个体差异。只需进行微小修改,就可以将该方程应用于传统的双系统判断分析研究,在这类研究中,将连续判断与由二分结果组成的生态环境进行比较,反之亦然。在这方面,BiLME非常灵活,为判断分析人员增加了可用工具的种类。

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